The Kumaraswamy Weibull distribution with application to failure data

By Gauss Moutinho Cordeiro, Edwin M. M. Ortega, Saralees Nadarajah. Journal of the Franklin Institute, 2010

477 citations recorded by the source corpus.

Subfields: Finance, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/f730a2886170e8e9725c7afdf17a119ccda3e26b

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Citations in the corpus

The generalized odd Burr III family of distributions: properties, applications and characterizations (2019, methodology): “We fit the above data sets by theGOBIII-Wmodel alongwith the otherwell-known lifetime distributions namely; Kumaraswamy Weibull (Kw-W) [23], (BEW), (TEW), (BEE), beta modified Weibull (BMW) [24], and beta Weibull (BW) [25] distributions.”
The type I half-logistic family of distributions (2016, unknown): “We compare the fits of five distributions to two real data sets, namely the TIHL-W, gamma, Kumaraswamy Weibull (see [19]) and Kumaraswamy Weibull Poisson defined by f (x) = λa b cβ c eλ − 1 x c−1[1 − e−(βx) ]a−1{1 − [1 − e−(βx) ]a}b−1 × exp[λ{1 − [1 − e−(βx) ]a}b − (βx)], (37)”
On the Marshall–Olkin extended Weibull distribution (2013, background): “For some extended forms of the Weibull distribution and applications, the reader is referred to Xie et al. (2002), Bebbington et al. (2007), the excellent book by Murthy et al. (2004), Cordeiro et al. (2010) and Silva et al. (2010).”
A new family of distributions: the Kumaraswamy odd log-logistic, properties and applications (2014, methodology): “Other special models include the Kumaraswamy Weibull (KwW) (Cordeiro et al., 2010) for α = 1 and the exponentiated Weibull (EW) (Mudholkar et al., 1995; Mudholkar et al., 1996; Nassar and Eissa, 2003; Nadarajah et al., 2013) and exponentiated exponential (EE) (Gupta and Kundu, 2001) distributions…”
The Kumaraswamy Marshal-Olkin family of distributions (2015, methodology): “In the first application, we shall compare the KwMO-W model with other comparative models: the beta-Weibull (BW) [35], the Kumaraswamy-Weibull (KwW) [36], the exponentiated-Weibull (EW) [37], the Marshall-Olkin extended Weibull (MOW) [38] and the Weibull (W).”
Generalized beta-generated distributions (2012, methodology): “, 2007) and Kumaraswamy Weibull (KwW) (Cordeiro et al., 2010) distributions for c = 1 and a = 1, respectively; the exponentiated Weibull (EW) (Mudholkar et al.”
KUMARASWAMY WEIBULL-GENERATED FAMILY OF DISTRIBUTIONS WITH APPLICATIONS (2016, unknown): “[6] presented the KwW distribution with the following cdf and pdf: ( ) [ [ ] ] , 0 , , , ; 0 ; 1 1 1 > β α > − − − = β α − b a t e t R b a t”
A new method for generating families of continuous distributions (2013, background): “[7], the Kumaraswamy generalized gamma distribution by de Castro et al.”
The beta log-logistic distribution (2014, unknown): “• Kumaraswamy Weibull (KW) distribution (Cordeiro et al., 2010).”
Transmuted Kumaraswamy Distribution (2016, background): “In hydrology and related areas, the Kw distribution has received considerable interest, see Cordeiro et al. (2010, 2012), Fletcher and Ponnambalam (1996), Ganji et al. (2006), Ponnambalam et al. (2001), Sundar and Subbiah (1989) and Seifi et al. (2000).”
A New Weibull Class of Distributions: Theory, Characterizations and Applications (2018, background): “…as Weibull (W) (Weibull, 1951), exponentiated Weibull (EW) (Mudholkar and Srivastava, 1993 and Mudholkar et al., 1995), Kumaraswamy Weibull (KwW) (Cordeiro et al., 2010), beta Weibull (BW) (Lee et al., 2007),Transmuted Weibull (TW) (Aryal and Tsokos, 2011) and McDonald Weibull (McW) (Cordeiro et…”
Sine Topp-Leone-G family of distributions: Theory and applications (2020, methodology): “[25], beta Weibull (BW) model derived by Lee et al.”